t(2y+4p)+(n+3h)=24

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Solution for t(2y+4p)+(n+3h)=24 equation:


Simplifying
t(2y + 4p) + (n + 3h) = 24

Reorder the terms:
t(4p + 2y) + (n + 3h) = 24
(4p * t + 2y * t) + (n + 3h) = 24
(4pt + 2ty) + (n + 3h) = 24

Reorder the terms:
4pt + 2ty + (3h + n) = 24

Remove parenthesis around (3h + n)
4pt + 2ty + 3h + n = 24

Reorder the terms:
3h + n + 4pt + 2ty = 24

Solving
3h + n + 4pt + 2ty = 24

Solving for variable 'h'.

Move all terms containing h to the left, all other terms to the right.

Add '-1n' to each side of the equation.
3h + n + 4pt + -1n + 2ty = 24 + -1n

Reorder the terms:
3h + n + -1n + 4pt + 2ty = 24 + -1n

Combine like terms: n + -1n = 0
3h + 0 + 4pt + 2ty = 24 + -1n
3h + 4pt + 2ty = 24 + -1n

Add '-4pt' to each side of the equation.
3h + 4pt + -4pt + 2ty = 24 + -1n + -4pt

Combine like terms: 4pt + -4pt = 0
3h + 0 + 2ty = 24 + -1n + -4pt
3h + 2ty = 24 + -1n + -4pt

Add '-2ty' to each side of the equation.
3h + 2ty + -2ty = 24 + -1n + -4pt + -2ty

Combine like terms: 2ty + -2ty = 0
3h + 0 = 24 + -1n + -4pt + -2ty
3h = 24 + -1n + -4pt + -2ty

Divide each side by '3'.
h = 8 + -0.3333333333n + -1.333333333pt + -0.6666666667ty

Simplifying
h = 8 + -0.3333333333n + -1.333333333pt + -0.6666666667ty

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